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使用电子表格计算低频电场在人体和大鼠模型中产生的电流密度分布。

Use of a spread sheet to calculate the current-density distribution produced in human and rat models by low-frequency electric fields.

作者信息

Hart F X

机构信息

Department of Physics, University of the South, Sewanee, Tennessee 37375.

出版信息

Bioelectromagnetics. 1990;11(3):213-28. doi: 10.1002/bem.2250110303.

Abstract

The current-density distribution produced inside irregularly shaped, homogeneous human and rat models by low-frequency electric fields is obtained by a two-stage finite-difference procedure. In the first stage the model is assumed to be equipotential. Laplace's equation is solved by iteration in the external region to obtain the capacitive-current densities at the model's surface elements. These values then provide the boundary conditions for the second-stage relaxation solution, which yields the internal current-density distribution. Calculations were performed with the Excel spread-sheet program on a Macintosh-II microcomputer. A spread sheet is a two-dimensional array of cells. Each cell of the sheet can represent a square element of space. Equations relating the values of the cells can represent the relationships between the potentials in the corresponding spatial elements. Extension to three dimensions is readily made. Good agreement was obtained with current densities measured on human models with both, one, or no legs grounded and on rat models in four different grounding configurations. The results also compared well with predictions of more sophisticated numerical analyses. Spread sheets can provide an inexpensive and relatively simple means to perform good, approximate dosimetric calculations on irregularly shaped objects.

摘要

通过两阶段有限差分程序,可得出低频电场在形状不规则的均匀人体和大鼠模型内部产生的电流密度分布。在第一阶段,假设模型为等势体。通过在外部区域进行迭代求解拉普拉斯方程,以获得模型表面单元处的电容电流密度。这些值随后为第二阶段的松弛解提供边界条件,从而得出内部电流密度分布。计算是在Macintosh-II微型计算机上使用Excel电子表格程序进行的。电子表格是一个二维单元格数组。表格中的每个单元格可代表空间的一个方形单元。关联单元格值的方程可表示相应空间单元中电位之间的关系。很容易扩展到三维。在人体模型(腿部接地情况分别为两条腿、一条腿或不接地)以及处于四种不同接地配置的大鼠模型上所测量的电流密度,与计算结果吻合良好。结果与更复杂数值分析的预测结果相比也很不错。电子表格可为对形状不规则物体进行良好的近似剂量计算提供一种廉价且相对简单的方法。

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